The area of the largest triangle that can be inscribed in a semi-circle of radius r, is
(a) r²
(b) 2r²
(c) r³
(d) 2r³
RahulRJVeer:
r²
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Answer:
The Area of ∆ is r² square units.
Among the given options option (a) r² square units is the correct answer.
Step-by-step explanation:
Given :
Let the Radius of the Semicircle be ‘r’ units.
Base of the largest triangle that can be inscribed in a semicircle is the diameter of a circle and and height of the ∆ is the radius of a circle.
Base of ∆ = diameter = 2r
Height of ∆ = r
Area of ∆ = ½ × base × height
Area of ∆ = ½ × 2r × r
Area of ∆ = r²
Hence, the Area of ∆ is r² square units.
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